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Dynamic analysis of non-symmetric FG cylindrical shell under shock loading by using MLPG method

机译:MLPG法分析非对称FG圆柱壳在冲击载荷下的动力学分析

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摘要

The Dynamic equations in the polar coordinates are drawn out using the MLPG method for the non-symmetric FG cylindrical shell. To simulate the mechanical properties of FGM, the nonlinear volume fractions for radial direction are used. The shape function applied in this paper is a form of the radial basis functions, by using this function all the requirements for an effective and suitable shape function are established. Hence in this study, the multiquadrics (MQ) radial basis functions are exploited as the shape function governing the problem. The MLPG method is combined with the the Newmark time approximation scheme to solve dynamic equations in the time domain. The obtained results by the MLPG method to be verified are compared with the analytical solution and the FEM. The obtained results through the MLPG method show a good agreement in comparison to other results and the MLPG method has high accuracy for dynamic analysis of the non-symmetric FG cylindrical shell. To demonstrate the capability of the present method to dynamic analysis of the non-symmetric FG cylindrical shell, it is analyzed dynamically with different volume fraction exponents under harmonic and rectangular shock loading. The present method shows high accuracy, efficiency and capability to dynamic analysis of the non-symmetric FG cylindrical shell with nonlinear grading patterns.
机译:对于非对称FG圆柱壳,使用MLPG方法绘制出极坐标中的动力学方程。为了模拟FGM的力学性能,使用了径向的非线性体积分数。本文应用的形状函数是径向基函数的一种形式,通过使用此函数,可以建立有效且合适的形状函数的所有要求。因此,在这项研究中,多二次方(MQ)径向基函数被用作控制问题的形状函数。 MLPG方法与Newmark时间逼近​​方案相结合,可以在时域中求解动态方程。将要验证的MLPG方法获得的结果与分析溶液和FEM进行比较。通过MLPG方法获得的结果与其他结果相比具有很好的一致性,并且MLPG方法对于非对称FG圆柱壳的动态分析具有很高的精度。为了证明本方法对非对称FG圆柱壳进行动力分析的能力,在谐波和矩形冲击载荷下,采用不同体积分数指数对其进行了动态分析。该方法对具有非线性渐变模式的非对称FG圆柱壳进行动态分析显示出较高的精度,效率和能力。

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